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LHS :
tan4x=tan[2(2x)]
=1−tan22x2tan2x
=1−(1−tan2x2tanx)22(1−tan2x2tanx)
=(1−tan2x)2−4tan2x4tanx(1−tan2x)
=1−6tan2x+tan4x4tanx(1−tan2x)
= RHS
Answered by
2
Answer: LHS :
tan4x=tan[2(2x)]
=1−tan22x2tan2x
=1−(1−tan2x2tanx)22(1−tan2x2tanx)
=(1−tan2x)2−4tan2x4tanx(1−tan2x)
=1−6tan2x+tan4x4tanx(1−tan2x)
= RHS
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